scholarly journals Defocused Image Deep Learning Designed for Wavefront Reconstruction in Tomographic Pupil Image Sensors

Mathematics ◽  
2020 ◽  
Vol 9 (1) ◽  
pp. 15
Author(s):  
Sergio Luis Suárez Gómez ◽  
Francisco García Riesgo ◽  
Carlos González Gutiérrez ◽  
Luis Fernando Rodríguez Ramos ◽  
Jesús Daniel Santos

Mathematical modelling methods have several limitations when addressing complex physics whose calculations require considerable amount of time. This is the case of adaptive optics, a series of techniques used to process and improve the resolution of astronomical images acquired from ground-based telescopes due to the aberrations introduced by the atmosphere. Usually, with adaptive optics the wavefront is measured with sensors and then reconstructed and corrected by means of a deformable mirror. An improvement in the reconstruction of the wavefront is presented in this work, using convolutional neural networks (CNN) for data obtained from the Tomographic Pupil Image Wavefront Sensor (TPI-WFS). The TPI-WFS is a modified curvature sensor, designed for measuring atmospheric turbulences with defocused wavefront images. CNNs are well-known techniques for its capacity to model and predict complex systems. The results obtained from the presented reconstructor, named Convolutional Neural Networks in Defocused Pupil Images (CRONOS), are compared with the results of Wave-Front Reconstruction (WFR) software, initially developed for the TPI-WFS measurements, based on the least-squares fit. The performance of both reconstruction techniques is tested for 153 Zernike modes and with simulated noise. In general, CRONOS showed better performance than the reconstruction from WFR in most of the turbulent profiles, with significant improvements found for the most turbulent profiles; overall, obtaining around 7% of improvements in wavefront restoration, and 18% of improvements in Strehl.

2020 ◽  
Author(s):  
Sergio Luis Suárez Gómez ◽  
Carlos González-Gutiérrez ◽  
Juan Díaz Suárez ◽  
Juan José Fernández Valdivia ◽  
José Manuel Rodríguez Ramos ◽  
...  

Abstract Adaptive optics are techniques used for processing the spatial resolution of astronomical images taken from large ground-based telescopes. In this work, computational results are presented for a modified curvature sensor, the tomographic pupil image wavefront sensor (TPI-WFS), which measures the turbulence of the atmosphere, expressed in terms of an expansion over Zernike polynomials. Convolutional neural networks (CNN) are presented as an alternative to the TPI-WFS reconstruction. This technique is a machine learning model of the family of artificial neural networks, which are widely known for its performance as modeling and prediction technique in complex systems. Results obtained from the reconstruction of the networks are compared with the TPI-WFS reconstruction by estimating errors and optical measurements (root mean square error, mean structural similarity and Strehl ratio). The reconstructed wavefronts from both techniques are compared for wavefronts of 153 Zernike modes. For this case, a detailed comparison and grid search to find the most suitable neural network is performed, searching between multi-layer perceptron, CNN and recurrent networks topologies. In general, the best network was a CNN trained for TPI-WFS reconstruction, achieving better performance than the reconstruction software from TPI-WFS in most of the turbulent profiles, but the most significant improvements were found for higher turbulent profiles that have the lowest r0 values.


2017 ◽  
Author(s):  
Carlos González-Gutiérrez ◽  
Juan José Férnández Valdivia ◽  
Sergio Luis Suárez Gómez ◽  
José Manuel Rodríguez Ramos ◽  
Luis Fernando Rodríguez Ramos ◽  
...  

Author(s):  
Robin Swanson ◽  
Kiriakos Kutulakos ◽  
Suresh Sivanandam ◽  
Masen Lamb ◽  
Carlos Correia

2019 ◽  
Vol 433 ◽  
pp. 283-289 ◽  
Author(s):  
Huimin Ma ◽  
Haiqiu Liu ◽  
Yan Qiao ◽  
Xiaohong Li ◽  
Wu Zhang

2017 ◽  
Vol 8 (12) ◽  
pp. 5675 ◽  
Author(s):  
Xiao Fei ◽  
Junlei Zhao ◽  
Haoxin Zhao ◽  
Dai Yun ◽  
Yudong Zhang

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